L.E.Q. What special properties are associated with special right triangles?

Slides:



Advertisements
Similar presentations
Aim: What’s so special about a triangle?
Advertisements

Chapter 8 Pythagorean Theorem Angles of Elevation
The Pythagorean Theorem c a b.
8.2 Special Right Triangles
WARM UP: What is the length of the hypotenuse of triangle RST?
CONFIDENTIAL 1 Algebra1 Radical Expressions. CONFIDENTIAL 2 Warm Up 1) {(-3, 16), (-2, 8), (0, 2), (1, 1), (3, 0.25)} 2) {(-5, 15), (-2, -6), (0, -10),
Exercise Solve x 2 = 4. x = ± 2. Solve x 2 = – 4. no real solution Exercise.
Warm Up # 4 A pine tree grower determines that the cost of planting and caring for each Pine tree is $ The fixed costs for managing the tree farm.
EXAMPLE 1 Using a 45 o –45 o –90 o Triangle Softball The infield of a softball field is a square with a side length of 60 feet. A catcher throws the ball.
Section 7-4: Area of Trapezoids, Rhombuses and Kites March 27, 2012.
The Pythagorean Theorem. Pythagoras Lived in southern Italy during the sixth century B.C. Lived in southern Italy during the sixth century B.C. Considered.
Pythagorean Theorem.
11-6 Radical Expressions Warm Up Lesson Presentation Lesson Quiz
Special Right Triangles EQ: How do you use the properties of special right triangles in real world applications? M2 Unit 2: Day 2.
Pythagorean Theorem Review
All the squares below are made of gold. You have your choice of the larger pink one, or you can take the two smaller ones together. Which option would.
Chapter 7.4 Notes: Special Right Triangles
Special Right Triangles
Handbook page 22.
The Pythagorean Theorem. Pythagoras Lived in southern Italy during the sixth century B.C. Considered the first true mathematician Used mathematics as.
The Pythagorean Theorem. Pythagoras Lived in southern Italy during the sixth century B.C. Considered the first true mathematician Used mathematics as.
A b c. Pythagorean Theorem Essential Questions a 2 + b 2 = c 2 The Pythagorean Theorem a 2 + b 2 = c 2 “For any right triangle, the sum of the areas.
Lesson #6: Triangles & Pythagorean Theorem
Course The Pythagorean Theorem OBJECTIVE January 23, 2014 In our study of THE PYTHAGOREAN THEORM (Readiness) the students will be able to Calculate.
Chapter 8: Right Triangles & Trigonometry 8.2 Special Right Triangles.
Transparency 3 Click the mouse button or press the Space Bar to display the answers.
10.2 Special Right Triangles Learning Objective: To find relationships among side lengths in and triangles and to find distances in real.
Week 12 day 1 2 The graph shows the height of a tennis ball from the time it is served to the time it hits the ground on the other side of the net. How.
1. Please pick up your SKILL BUILDER. 2. Turn in your Weekend Skill Builder. 3. Start working on the New skill builder now.
8-2 Special Right Triangles. Problem 1: Finding the Length of the Hypotenuse What is the value of each variable?
Objectives: 1) To use the Pythagorean Theorem. 2) To use the converse of the Pythagorean Theorem.
The Pythagorean Theorem
Section 7 – 3 Special Right Triangles
11-2 Radical Expressions Warm Up Warm Up Lesson Presentation Lesson Presentation California Standards California StandardsPreview.
Warm up Solve – 6r = 2r k – 5 = 7k (x + 4) = 6x r = -3 k = -3 x = 2.
6.2 Law of Cosines *Be able to solve for a missing side or angle using law of cosines.
Geometry Mr. Jacob P. Gray Franklin County High School 8.2 Special Right Triangles Click for next Slide.
This is JEOPARDY!!! Final Jeopardy Question Go the Distance Lost in Space 1000 ??? Get Radical Soh What? Today’s Special
6.2 Law of Cosines. Warm-up Solve the triangle: a = 12b = 31A = 20.5.
Slide 9-1 Copyright © 2014 Pearson Education, Inc. 5.4 The Pythagorean Theorem CHAPTER 5.
Applying Pythagorean Theorem
Pythagorean Theorem: Explanation and Application
Lesson 7 – 3: Special Right Triangles
Warm-Up! Find the length of the missing side. Write your answer in simplest radical form. 1.) 4 x
LESSON 15 PYTHAGAREAN THEOREM.
The Pythagorean Theorem
Finding the Hypotenuse
Objectives Justify and apply properties of 45°-45°-90° triangles.
Before: April 12, 2016 What is the length of the hypotenuse of
Warm-Up #25 (10/24/16) A softball diamond is a square with sides of 60 feet. What is the shortest distance between first base and third base? The area.
Warm Up Identify the perfect square in each set
a2 + b2 = c2 Pythagorean Theorem c c b b a a
Pythagorean Theorem.
Pythagorean Theorem.
Pythagorean Theorem Pre-Algebra.
Special Right Triangles
Pythagorean Theorem.
Special Right Triangles
The Distance Formula & Pythagorean Theorem
Warm Up Classify each triangle by its angle measures. 3. Simplify
Applying Pythagorean Theorem
Review: 9.4c Mini-Quiz Find the distance between (1, 2) and (-3, 0).
Find the value of x. 2. An entertainment center is 52 in. wide and 40 in. high. Will a TV with a 60 in. diagonal fit in it? Explain Mrs. Mack.
Pythagorean Theorem Pre-Algebra.
Warm Ups 1. Find the absolute value of -8 – 3i.
Pythagorean Theorem.
7-3 Special Right Triangles
Pythagorean Theorem.
Bellwork Find the measure of angle Find the measure of angle B.
Presentation transcript:

L.E.Q. What special properties are associated with special right triangles?

 Find the value of each variable.

 Find the value of x.

 A high school softball diamond is a square. The distance from base to base is 60 ft. To the nearest foot, how far does a catcher throw the ball from home plate to second base?

 Find the value of each variable.

 The moose warning sign below is an equilateral triangle. Each side is 1 m long. Find the area of the sign.

 Pg #s 2 – 22 even, 24 – 28 even.